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- W1569267591 abstract "The paper is a generalization of a result of I. Dolgachev, M. Mendes Lopes, and R. Pardini. We prove that a smooth projective complex surface $X$, not necessarily minimal, contains $h^{1,1}(X)-1$ disjoint $(-2)$-curves if and only if $X$ is isomorphic to a minimal rational ruled surface ${bf F}_2$ or ${bf P}^2$ or a fake projective plane. We also describe smooth projective complex surfaces $X$ with $h^{1,1}(X)-2$ disjoint $(-2)$-curves." @default.
- W1569267591 created "2016-06-24" @default.
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- W1569267591 date "2009-08-30" @default.
- W1569267591 modified "2023-09-27" @default.
- W1569267591 title "Projective surfaces with many nodes" @default.
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